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Definition of Fourier Series

French mathematician J.B.J. Fourier first studied the periodic function in 1822 and published his theorem which states that,
“Any arbitrary periodic function can be represented by an infinite series of sinusoids of harmonically related frequencies.” This infinite series is known as Fourier series.
Thus, if f(t) is a periodic function, then the Fourier series is,
f(t) = Description: 2921.png
Description: 2927.png
Description: 2933.png 
where, ω is the fundamental frequency = Description: 2940.png
 is the nth harmonic of fundamental frequency
a0anbn are the Fourier Co-efficients

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